If (x, y) represents the location of any point on triangle ABC, which ordered pair represents the location of the corresponding point on triangle A’B’C’?
(3/4 x, 3/4 y)
(x + 3/4, y + 3/4)
(4/3 x, 4/3 y)
(x + 4/3, y + 4/3)
If (x, y) represents the location of any point on triangle ABC, which ordered pair represents the location of the corresponding point on triangle A’B’C’?
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To determine the corresponding point on triangle A’B’C’ from triangle ABC using the given transformations, we need to identify the nature of the transformation being applied.
The options provided suggest scaling or translation. The ordered pair (3/4 x, 3/4 y) indicates a scaling down of both the x and y coordinates by a factor of 3/4. This means that each point on triangle ABC would move closer to the origin, which is a common type of transformation.
Thus, the correct answer is (3/4 x, 3/4 y), as it represents a scaling down transformation applied consistently to both dimensions of the triangle.
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